A He atom at 300 K is released from the surface of the earth to travel upwards. Assuming that it undergoes no collision with other molecules, how high will it be before coming to the rest?
If nitrogen gas molecule goes straight up with its rms speed at 0^@ C from the surface of the earth and there are no collisions with other molecules, then it will rise to an approximate height of.
A nitrogen molecule at the surface of earth happens to have 'rms' speed for that gas at 0^(@)C . If it were to go straight up without colliding with other molecules, how high would it rise? (Mass of nitrogen molecule, m=4.65xx10^(-26) kg,R=8.3J//mol//K )
A nitrogen molecules at teh surface of earth happens to have the rms speed for that gas at 0^(@) . If it were to go straight up without colliding with other molecules, how high would it rise? Mass of nitrogen molecules, m = 4.65 xx 10^(26)lg, k=1.38 xx 10^(-23)J "molecule"^(-1) K^(-1) .
A smooth tunnel is dug along the radius of the earth that ends at the centre. A ball is released from the surface of earth along the tunnel. If the coefficient of restitution is 0.2 between the surface and ball, then the distance travelled by the ball before second collision at the centre is
Two balls having masses m and 2m are fastened to two light strings of same length l figure. The other ends of the strings ar fixed at O. The strings are kept in the same horizontal line and the system is released from rest. The collision between the balls is elastic. a. Find velocities of the balls just after their collision. b. How high will the balls rise after the collision.
A particle is given a velocity (v_(e ))/(sqrt(3)) in a vertically upward direction from the surface of the earth, where v_(e ) is the escape velocity from the surface of the earth. Let the radius of the earth be R. The height of the particle above the surface of the earth at the instant it comes to rest is :
A block of mass m, attached to a spring of spring constant k, oscilltes on a smooth horizontal table. The other end of the spring is fixed to a wall. If it has speed v when the spring is at its naturla lenth, how far will it move on the table before coming to an instantaneous rest?
